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Find the degree two Taylor polynomial 75 (ac ) for f (ac ) = a = 1. 1 at 1+2 2Find all the absolute extrema
Find the degree two Taylor polynomial 75 (ac ) for f (ac ) = a = 1. 1 at 1+2 2Find all the absolute extrema of f(:13) : V 9:2 + 1 en the interval [2, 1]. f(.'12) has an absolute minimum of f( ): Suppose f (m) : 4 3:3 12 a: 3. Find all intervals of increase and decrease, as well as all local extrema of f(:1;). The critical numbers of f (41:) are n IE. The table we construct is as follows: *00, r f, (a?) Click for List v L. r (3:) Click for List v L. The extrema are f(1), which is a Click for List v , and f(1) , which is a Click for List v
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